(j)*((x-2))/((x+2))+((x+2))/((x-2))=4

Lösung

(j) \cdot \frac{( x - 2 )}{( x + 2 )} + \frac{( x + 2 )}{( x - 2 )} = 4

x = \frac{2 ( j + 2 - j + 4 - 1 )}{j - 3}, x = \frac{2 ( j - 2 - j + 4 - 1 )}{j - 3}; j \neq = 3

Schritte zur Lösung

(j) \frac{( x - 2 )}{( x + 2 )} + \frac{( x + 2 )}{( x - 2 )} = 4

Multipliziere mit dem kleinsten gemeinsamen Multiplikator

j (x - 2)^{2} + (x + 2)^{2} = 4 (x + 2) (x - 2)

Löse

j (x - 2)^{2} + (x + 2)^{2} = 4 (x + 2) (x - 2) : x = \frac{2 ( j + 2 - j + 4 - 1 )}{j - 3}, x = \frac{2 ( j - 2 - j + 4 - 1 )}{j - 3}; j \neq = 3

x = \frac{2 ( j + 2 - j + 4 - 1 )}{j - 3}, x = \frac{2 ( j - 2 - j + 4 - 1 )}{j - 3}; j \neq = 3

x + \frac{1}{x} = 3, \frac{( 5 x )}{( 4 x ^{2} - 5 x + 4 )}

\frac{1}{v} = \frac{1}{1.5} + \frac{1}{5}

so l v e f or t, c = \frac{s}{t} 1 + \frac{s}{t ^{2}}

\frac{2 x ^{2} + x ^{2}}{( 2 ∣ x ∣ )} = 0

3 x = \frac{20}{7 - x}